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Let with for and let be a self map of defined by where.
Let ( X, d ) be a complete g.m.s. and let f : X → X be a self map.
Let ( X, d ) be an algebraic cone metric space and F : X → X be a self map.
Let be a self map on a symmetric space and let be a map from into such that and are.
Definition 4 Let F : X × X → 2 X be a multi-valued mapping and g be a self map on X.
Thus we have the following theorem: Let (E, d) be a complete metric space and T be a self map on E. Further, let (y_{o} in E) and let (y_{n+1}=f(T,y_{n})) denotes an iteration procedure which gives a sequence ({y_{n}}).
Similar(54)
Let be a self-map of a metric space.
Definition 5 Let f be a self-map on X.
Let φ be a self-map of the unit disk.
Let (X,d) be a T-orbitally g.m.s. and T X → → X be a self-map.
Corollary 1 Let f be a self-map of a complete metric space ( X, d ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com